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A Neuro-Vector-Symbolic Architecture for Solving Raven's Progressive Matrices (arxiv.org)
2 points by rntn on Mar 30, 2023 | hide | past | pdf | discuss on HN

In plain words: It encodes objects as patterns that can be split apart and compared with math, letting a vision system and symbolic rules share a language to solve Raven's matrix puzzles. Trained end to end, it hit 87.7% on RAVEN, beating the best neural and hybrid systems.

Abstract · A Neuro-vector-symbolic Architecture for Solving Raven's Progressive Matrices

Neither deep neural networks nor symbolic AI alone has approached the kind of intelligence expressed in humans. This is mainly because neural networks are not able to decompose joint representations to obtain distinct objects (the so-called binding problem), while symbolic AI suffers from exhaustive rule searches, among other problems. These two problems are still pronounced in neuro-symbolic AI which aims to combine the best of the two paradigms. Here, we show that the two problems can be addressed with our proposed neuro-vector-symbolic architecture (NVSA) by exploiting its powerful operators on high-dimensional distributed representations that serve as a common language between neural networks and symbolic AI. The efficacy of NVSA is demonstrated by solving the Raven's progressive matrices datasets. Compared to state-of-the-art deep neural network and neuro-symbolic approaches, end-to-end training of NVSA achieves a new record of 87.7% average accuracy in RAVEN, and 88.1% in I-RAVEN datasets. Moreover, compared to the symbolic reasoning within the neuro-symbolic approaches, the probabilistic reasoning of NVSA with less expensive operations on the distributed representations is two orders of magnitude faster. Our code is available at https://github.com/IBM/neuro-vector-symbolic-architectures.

Michael Hersche, Mustafa Zeqiri, Luca Benini, Abu Sebastian, Abbas Rahimi
arXiv:2203.04571 · cs.LG, cs.AI, cs.CV · submitted Mar 9, 2022 · updated Mar 3, 2023
abstract · pdf · html · Updated version with additional NVSA end-to-end training, generalization experiments, and PGM experiments

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